Linked from

The 11 pages that link to Pythagorean triple, each with the reason it gives.

• Pythagorean theoremBroader topic: Integer triples provide exact right-triangle dimensions useful in measurement and geometric constructions.

• Diophantine equationBroader topic: This classical equation has a complete parametrization of its integer solutions.

• Right triangleRelated: Each triple supplies integer side lengths for a right triangle.

• Coprime integersRelated: Primitive triples are parametrized using two coprime integers of opposite parity.

• Gaussian integerRelated: Factoring x² + y² in ℤ[i] helps construct and classify primitive triples.

• Perfect squareRelated: Each triple gives a perfect square equal to the sum of two other squares.

• Infinite descentBroader topic: The classic descent constructs a smaller primitive triple while preserving the required square conditions.

• Sum of two squares theoremCompared with: The theorem tests whether a hypotenuse or other integer is a sum of two squares, not whether it completes a triple.

• Fermat's right triangle theoremNarrower topic: The theorem concerns the areas of right triangles whose side lengths form such a triple.

• Brahmagupta–Fibonacci identityBroader topic: Combining two square representations can produce new integer square representations and triples.

• Inverse Pythagorean theoremBroader topic: Such triples give integer-sided examples to which the inverse theorem applies.